By means of a certain conformal covariant differentiation process explicit
formulae are derived for
(i) a conformally invariant generalized Each tensor in dimension 6
(ii) conformally invariant differential operators acting on weighted functi
ons, especially one with leading term square(4)
(iii) conformal covariants on symmetric, trace-free p-tensor bundles, espec
ially one with leading term square(2)
(iv) conformal covariants on differential forms.
Furthermore, theorems for uniqueness, existence and non-existence of confor
mal covariants, in particular in dimension 4, are given.